This book explores properties of generalized Herz spaces and establishes a real-variable theory Hardy associated with spaces.

s: Weinmeister P., Lukowski R., Linder S., Feil S., Hofmann F., Feil R. (2006). DieWachstumsregulation durch zyklische Nukleotide unterscheidet sich in primären undsubkultivierten glatten Gefäßmuskelzellen. 47. Frühjahrstagung der DGPT. (Mainz,Germany) Lukowski R., Weinmeister P., Feil S., Gotthardt M., Herz J., Massberg S., Hofmann F., FeilR. (2006). Bedeutung des cGMP/cGMP-abh...

This short note describes the synthesis of an amorphous benzo[1,2,3]dithiazole chloride salt (commonly known as a ‘Herz salt’) by use Herz reaction. Hetero- and homolytic transformations this species to variety useful adducts in medicinal materials chemistry are well established, although there limited examples isolation literature, characterisation data is even harder find. While several studi...

C is called a completely bounded multiplier (= Herz-Schur multiplier) if the transformation defined on the linear span K(G) of {λ(x), x ∈ G} by x∈G f (x)λ(x) → x∈G f (x)ϕ(x)λ(x) is completely bounded (in short c.b.) on the C *-algebra C * λ (G) which is generated by λ (C * λ (G) is the closure of K(G) in B(ℓ 2 (G), ℓ 2 (G)).) One of our main results (stated below as Theorem 0.1) gives a simple ...

After introducing double derivations of $n$-Lie algebra $L$ we‎ ‎describe the relationship between the algebra $mathcal D(L)$ of double derivations and the usual‎ ‎derivation Lie algebra $mathcal Der(L)$‎. ‎In particular‎, ‎we prove that the inner derivation algebra $ad(L)$‎ ‎is an ideal of the double derivation algebra $mathcal D(L)$; we also show that if $L$ is a perfect $n$-Lie algebra‎ ‎wit...

The Bessel-Muirhead hypergeometric system (or 0 F 1-system) in two variables (and three variables) is solved using symmetric series, with an explicit formula for coefficients , in order to express the K-Bessel function as a linear combination of the J-solutions. Limits of this method and suggestions for generalizations to a higher rank are discussed. 1. Introduction. The Bessel functions (of th...